A uniform sphere of radius `R/16` starts rolling down without slipping from the top of another sphere of radius `R=1m`. The angular velocity of the sphere of in rad`s^(-1)`, after it leaves the surface of the larger sphere is `8 n`. Where `n`=--`

A uniform ball of radius r rolls without slipping down from the top of a sphere of radius R Find the angular velocity of the ball at the moment it breaks off the sphere. The initial velocity of the ball is negligible.

A sphere of radius R rolls without slipping between two planks as shown in figure. Find (a) Speed of centre of sphere (b) Angular velocity of the sphere

A sphere of radius r is rolling without slipping on a hemispherical surface of radius R . Angular velocity and angular acceleration of line OA is omega and alpha respectively. Find the acceleration of point P on sphere.

A solid sphere of mass m and radius R is rolling without slipping as shown in figure. Find angular momentum of the sphere about z-axis.

A solid sphere of mass 1 kg and radius 10 cm rolls without slipping on a horizontal surface, with a velocity of 20 cm/s. The total kinetic energy of the sphere is

A solid sphere of mass 1 kg and radius 10 cm rolls without slipping on a horizontal surface, with a velocity of 20 cm/s. The total kinetic energy of the sphere is

A uniform sphere of mass m and radius R starts rolling without slipping down an inclined plane at an angle alpha to the horizontal. Find the time dependence of the angular momentum of the sphere relative to the point of contact at the initial moment. How will the obtained result change in the case of a perfectly smooth inclined plane?

A hollow sphere of mass m starting from rest rolls without slipping, on an inclined plane of inclination What is the total energy of the sphere after 10^(-5)s if after 10^(-5) is v ?